References
- Ait-Sahalia, Y. 1996. Testing continuous-time model of the spot interest rate. The Review of Financial Studies 9 :385–426.
- Asmussen, S., and H. Albrecher. 2010. Ruin probabilities. Singapore: World Scientific.
- Bardet, J., H. Guerin, and F. Malrieu. 2009. Long time behavior of diffusions with markov switching. Latin American Journal of Probability and Mathematical Statistics 7 :151–70.
- Cloez, B., and M. Hairer. 2015. Exponetial ergodicity for Markov processes with random switching. Bernoulli 21 (1):505–36. doi:10.3150/13-BEJ577.
- Cox, J., J. Ingersoll, and S. Ross. 1985. A theory of the term structure of interest rates. Econometrica 53 (2):385–407. doi:10.2307/1911242.
- Hull, J., and A. White. 1990. Pricing interest-rate derivative securities. Review of Financial Studies 3 (4):573–92. doi:10.1093/rfs/3.4.573.
- Klebaner, F. 2005. Introduction to stochastic calculus with applications. 7th ed. London: Imperial College Press.
- Kloeden, P., and E. Platen. 1999. Numerical solution of stochastic differential equations. Berlin:Springer-Verlag.
- Steven, E. 2004. Stochastic calculus for finance. New York: Springer.
- Tong, J., and Z. Zhang. 2017. Exponential ergodicity of CIR interest rate model with random switching. Stochastics and Dynamics 17 :1750037. doi:10.1142/S021949371750037X.
- Vasicek, O. 1977. An equilibrium characterization of the term structure. Journal of Financial Economics 5 (2):177–88. doi:10.1016/0304-405X(77)90016-2.
- Yin, G., and C. Zhu. 2010. Hybrid switching diffusions: Properties and applications. New York: Springer.
- Zhang, Z., J. Tong, and L. Hu. 2016. Long-term behavior of stochastic interest rate models with markov switching. Insurance: Mathematics and Economics 70 :320–6.
- Zhang, Z., H. Yang, J. Tong, and L. Hu. 2019. Necessary and sufficient conditions for ergodicity of CIR-type SDEs with Markov switching. Stochastics and Dynamics 18 (5):1950023. doi:10.1142/S0219493719500230.
- Zhang, Z., E. Zhang, and J. Tong. 2018. Necessary and sufficient conditions for ergodicity of CIR model driven by stable process with Markov switching. Discrete & Continuous Dynamical Systems - B 23 (6):2433–55. doi:10.3934/dcdsb.2018053.